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Tight estimates for convergence of some non-stationary consensus algorithms

机译:某些非平稳共识算法收敛的紧估计

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The present paper is devoted to estimating the speed of convergence towards consensus for a general class of discrete-time multi-agent systems. In the systems considered here, both the topology of the interconnection graph and the weight of the arcs are allowed to vary as a function of time. Under the hypothesis that some spanning tree structure is preserved along time, and that some non-zero minimal weight of the information transfer along this tree is guaranteed, an estimate of the contraction rate is given. The latter is expressed explicitly as the spectral radius of some matrix depending upon the tree depth and the lower bounds on the weights. (C) 2008 Elsevier B.V. All rights reserved.
机译:本文致力于估计通用类别的离散时间多智能体系统的趋于共识的收敛速度。在此处考虑的系统中,互连图的拓扑结构和电弧的重量都可以随时间变化。在这样的假设下,随着时间的推移保留了一些生成树的结构,并且保证了沿着该树的信息传输的某些非零最小权重,给出了收缩率的估计值。后者明确表示为某些矩阵的光谱半径,具体取决于树的深度和权重的下限。 (C)2008 Elsevier B.V.保留所有权利。

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